Physical essence of propagable fractional-strength optical vortices in free space
Xiaoyu Weng, Yu Miao, Yang Li, Xiangmei Dong, Xiumin Gao, Songlin, Zhuang

TL;DR
This paper reveals the physical principles behind the stable propagation of fractional-strength optical vortices in free space, focusing on diffraction limits, phase evolution, and phase binary properties to deepen understanding of light behavior.
Contribution
It introduces new physical insights into fractional-strength optical vortices, explaining their stability and phase characteristics in free space, which were previously not well understood.
Findings
Polarization modes are intertwined due to Abbe diffraction limit.
Phase evolution causes polarization rotation in fractional-order vortex beams.
Phase exhibits a binary time vector property, not just scalar.
Abstract
Fractional-order vector vortex beams are recently demonstrated to be new carriers of fractional-strength optical vortices. However, why can those new vortex beams formed by the combination of both unstable states propagate stably in free space? Here, we solve this scientific problem by revealing the physical essence of propagable fractional-strength optical vortices in free space.Three new understandings regarding those peculiar vortex beams are therefore proposed, namely Abbe diffraction limit, phase evolution of vortex beam, and phase binary time vector property.For the first one, owing to Abbe diffraction limit, the inherent polarization modes are intertwined together, thereby maintaining the entire peculiar vortex beams in free space. For the second one, we demonstrate the phase evolution of vortex beam, which is the physical reason of polarization rotation of fractional-order VVBs.…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsOrbital Angular Momentum in Optics · Nonlinear Waves and Solitons · Nonlinear Photonic Systems
